Re: How do I compute e^e to thounands of decimal places?
- From: Dave Seaman <dseaman@xxxxxxxxxxxx>
- Date: Sun, 17 Dec 2006 17:35:18 +0000 (UTC)
On 17 Dec 2006 07:11:36 -0800, john wrote:
carlos@xxxxxxxxxxxx wrote:
john wrote:
I know that I can compute e quickly by using the Taylor series with the
binary splitting.
I there any fast algorithm for computing e^e to high precision?
Thanks
With Mathematica 5 on a mac G5
N[E^E,1000]
takes 56 microseconds. N[E^E,10000] takes .132 seconds. Why
do you want to do it yourself?
Mathematica is not accurate. The first thousand digits of N[E^E,1000]
is different than the first thounsand digits of N[E^E,10000]
The results are consistent, given that N[E^E,1000] gives a result that is
rounded to 1000 significant digits. If you want the result truncated to
1000 significant digits instead of rounded, you can take the first 1000
digits of N[E^E,1010].
--
Dave Seaman
U.S. Court of Appeals to review three issues
concerning case of Mumia Abu-Jamal.
<http://www.mumia2000.org/>
.
- References:
- Prev by Date: Re: How do I compute e^e to thounands of decimal places?
- Next by Date: Re: How do I compute e^e to thounands of decimal places?
- Previous by thread: Re: How do I compute e^e to thounands of decimal places?
- Next by thread: Re: How do I compute e^e to thounands of decimal places?
- Index(es):